Calculating Newspaper Distribution Ratio

The question asks for the ratio of the total number of Newspaper A distributed to the total number of Newspaper B distributed across all the mentioned cities. To find this ratio, we first need to sum up the distribution numbers for each newspaper in all cities.

Data Extraction for Distribution

Let's look at the distribution numbers for Newspaper A and Newspaper B from the provided table for each city:

Calculate Total Distribution

Now, we sum the distribution figures for each newspaper:

• Total distribution of Newspaper A = Distribution in Delhi + Distribution in Lucknow + Distribution in Varanasi + Distribution in Jaipur
• Total distribution of Newspaper A = $1000 + 500 + 200 + 200 = 1900$

• Total distribution of Newspaper B = Distribution in Delhi + Distribution in Lucknow + Distribution in Varanasi + Distribution in Jaipur
• Total distribution of Newspaper B = $750 + 250 + 150 + 350 = 1500$

Determine the Ratio of Newspaper A to Newspaper B Distribution

The ratio of the distribution of Newspaper A to Newspaper B is calculated as:

Ratio = (Total distribution of Newspaper A) : (Total distribution of Newspaper B)

Ratio = $1900 : 1500$

Simplify the Ratio

To simplify the ratio $1900 : 1500$, we find the greatest common divisor (GCD) of 1900 and 1500. Both numbers are divisible by 100.

Ratio = $\frac{1900}{100} : \frac{1500}{100}$

Ratio = $19 : 15$

So, the ratio of the distribution of Newspaper A to Newspaper B is $19 : 15$.

Revision Table: Newspaper Distribution Ratio Calculation

Additional Information: Understanding Ratios

A ratio is a way to compare two or more quantities. It shows how many times one value is contained in another. Ratios can be written in several ways, such as A to B, A:B, or A/B. Simplifying a ratio involves dividing all parts of the ratio by the same non-zero number until they are in their simplest form (usually when the parts are integers with no common factors other than 1).

In this problem, the ratio $19 : 15$ means that for every 19 copies of Newspaper A distributed, there were 15 copies of Newspaper B distributed across these cities collectively. Ratios are fundamental in data analysis and comparisons, often used in various fields like business, science, and everyday life.